Unimodular equivalence of order and chain polytopes

Abstract

The problem when the order polytope and the chain polytope of a finite partially ordered set are unimodularly equivalent will be solved.

References in corpus (1)

• Chain polytopes and algebras with straightening laws

Cited by in corpus (2)

• On 2-level polytopes arising in combinatorial settings
• Strong Koszulness of toric rings associated with stable set polytopes of trivially perfect graphs